An upper bound on the lower tail of the mass of balls under the critical 2d stochastic heat flow is proved, implying integrability and strict positivity of the logarithm of this mass.
Paracontrolled distributions and singular PDE s
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An upper bound of the lower tail of the mass of balls under the critical $2d$ stochastic heat flow
An upper bound on the lower tail of the mass of balls under the critical 2d stochastic heat flow is proved, implying integrability and strict positivity of the logarithm of this mass.
- Kinetic Theory with Fluctuations: Strong Well-Posedness of the Vlasov-Fokker-Planck-Dean-Kawasaki System